Mortgages & PropertyMortgages

UK Mortgage Calculator

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Disclaimer: This calculation provides an illustrative estimate and is not a formal mortgage illustration, lending offer or financial recommendation. Final loan amounts, interest rates and monthly payments are subject to lender credit scoring, affordability stress tests and full property valuation. Consult an FCA-regulated mortgage adviser.

How a repayment mortgage is calculated

A repayment mortgage charges interest on the balance outstanding each month, so the monthly payment is fixed but the split between interest and capital shifts steadily over the term.

What this calculator does

  • Works out the monthly payment on a repayment mortgage from price, deposit, rate and term.
  • Shows the loan amount and the loan-to-value that results from your deposit.
  • Totals the interest payable across the full term.
  • Assumes one interest rate for the whole term, which is not how UK mortgages are actually sold.

How the calculation works

The monthly payment comes from the standard amortising loan formula. Interest is charged each month on whatever capital is still outstanding, and the payment is set at the level that clears the balance exactly at the end of the term. Because the balance falls every month, the interest portion of each payment falls and the capital portion rises, which is why progress feels slow at first and accelerates later. Two things dominate the total interest: the rate and the term. Extending a term reduces the monthly payment but increases total interest substantially, because the balance stays high for longer. The loan itself is simply the price less your deposit, and the ratio between them is the loan-to-value that determines which rate tier a lender will offer you in the first place.

The rule

Monthly payment = L × r ÷ (1 − (1 + r)^−n), where L is the loan, r is the monthly interest rate and n is the number of monthly payments.

Step by step

  1. Subtract the deposit from the purchase price to give the loan amount.
  2. Divide the annual interest rate by twelve to get a monthly rate.
  3. Multiply the term in years by twelve to get the number of payments.
  4. Apply the amortising payment formula to find the fixed monthly payment.
  5. Multiply the payment by the number of months and subtract the loan to give total interest.

Worked example

A couple buy a £320,000 house with a £64,000 deposit on a 25-year repayment mortgage at 4.5%.

What was entered

Inputs used in the worked example
Property purchase price£320,000
Deposit amount£64,000
Annual interest rate4.5%
Mortgage term25 years
Mortgage repayment typeRepayment

The arithmetic

  1. The loan is £320,000 − £64,000 = £256,000.
  2. A £64,000 deposit on a £320,000 property is 20%, so the loan-to-value is 80%.
  3. At 4.5% over 300 monthly payments the amortising formula gives £1,422.93 a month.
  4. Across the full term the payments total £426,879.34, of which £170,879.34 is interest.
  5. Interest exceeds two thirds of the original loan, which is what a quarter-century of borrowing costs at this rate.

What the calculator returns

Results produced by the worked example
Loan amount£256,000.00
Monthly payment£1,422.93
Total interest over the term£170,879.34

Key assumptions

  • One interest rate applies for the whole term.
  • Payments are made monthly, on time, and are never varied.
  • Interest is calculated monthly on the outstanding balance.

Limitations

  • UK mortgages are almost never fixed for the full term. You will typically remortgage every two to five years onto a different rate, so the total interest figure is an illustration of one scenario rather than a forecast.
  • Product fees, valuation fees, legal costs and any early repayment charges are excluded.
  • Stamp duty, insurance and ground rent are not included in the monthly figure.
  • Interest-only mortgages behave completely differently: the balance never falls, so no capital is repaid.

Common questions

Why does a longer term cost so much more overall?
Because interest is charged on the balance outstanding, and a longer term keeps that balance high for longer. The monthly payment falls, but you pay it many more times and on a slower-shrinking debt, so total interest rises sharply.
Will my payment really stay the same?
Only while your rate does. Most UK mortgages fix for two to five years and then revert to a variable rate, so the payment usually changes at least once. This calculation shows what one constant rate would produce.
Why is so much of my early payment interest?
Interest is charged on the balance, and the balance is at its largest at the start. As capital is repaid the interest portion shrinks and the capital portion grows, so the balance falls slowly at first and much faster later.

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Official sources

Every figure in this guide was checked against the sources below. Where a source could not confirm a figure, it is marked as requiring verification rather than presented as settled.